CN114608564B - A combined positioning method based on night moonlight polarization-starlight information fusion - Google Patents
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Abstract
本发明涉及一种基于夜间月光偏振‑星光信息融合的组合定位方法,首先,利用偏振传感器获取偏振矢量信息,利用星敏感器获得星光矢量信息,根据二者计算月亮矢量和星光矢量之间的夹角;其次,通过天体几何位置关系,建立上一步中得到的夹角和由观测者位置O指向月亮点M的矢量之间的关系,求出该矢量的最优解;再次,通过所求最优解,根据地球椭球体方程和以最优解为方向且过月亮点的直线方程,计算地球与该直线的交点坐标;最后,根据交点坐标计算观测者所在位置的经度、纬度值。本发明通过将夜间天空偏振信息和星光信息相结合,解决大气层内无人系统的自主定位问题。
The invention relates to a combined positioning method based on moonlight polarization-starlight information fusion at night. First, a polarization sensor is used to obtain polarization vector information, a star sensor is used to obtain starlight vector information, and the clip between the moon vector and the starlight vector is calculated according to the two. Secondly, through the geometrical position relationship of the celestial body, establish the relationship between the angle obtained in the previous step and the vector pointing from the observer position O to the moon point M, and obtain the optimal solution of the vector; For the optimal solution, calculate the coordinates of the intersection point between the earth and the line according to the equation of the earth ellipsoid and the line equation with the optimal solution as the direction and the bright point of the moon; finally, calculate the longitude and latitude of the observer's location according to the intersection coordinates. The invention solves the problem of autonomous positioning of the unmanned system in the atmosphere by combining the nighttime sky polarization information and starlight information.
Description
技术领域technical field
本发明属于无人系统自主定位领域,具体涉及一种基于夜间月光偏振-星光信息融合的组合定位方法。The invention belongs to the field of autonomous positioning of unmanned systems, in particular to a combined positioning method based on moonlight polarization-starlight information fusion at night.
背景技术Background technique
夜间环境具有能见度低、可视性差的特点,具备夜间导航能力对于无人系统完成任务有着重要的意义。针对夜间陌生的导航环境,单一的导航方式都存在各自的局限性,因此,在实际应用中常采用多种手段组合进行导航。惯性、天文和卫星的组合模式是目前常用的导航方法。但是,惯导存在误差积累,卫星导航在城市建筑区域或电磁干扰环境下容易失效。天文导航是常用的自主导航手段,基于星光信息的天文导航常采用星敏感器作为测量仪器,具有高精度的优点。但由于星光距离地球很远,而地球上载体的运动又不足以改变星矢量的指向,因此,星敏感器需要结合其他导航方式进行组合。而现有的惯性/天文组合定位又会受到惯导所提供的水平基准的精度限制,随着惯导误差的积累,定位精度也会逐渐下降。The nighttime environment has the characteristics of low visibility and poor visibility. Having the ability to navigate at night is of great significance for the unmanned system to complete the task. For the unfamiliar navigation environment at night, a single navigation method has its own limitations. Therefore, a combination of various means is often used for navigation in practical applications. The combined mode of inertial, astronomical and satellite is the most commonly used navigation method at present. However, there is an accumulation of errors in inertial navigation, and satellite navigation is easy to fail in urban construction areas or in electromagnetic interference environments. Astronomical navigation is a commonly used autonomous navigation method. Astronomical navigation based on starlight information often uses star sensors as measuring instruments, which has the advantage of high precision. However, since the starlight is far away from the earth, and the motion of the carrier on the earth is not enough to change the direction of the star vector, the star sensor needs to be combined with other navigation methods. However, the existing inertial/astronomical combined positioning will be limited by the accuracy of the horizontal reference provided by the inertial navigation. With the accumulation of inertial navigation errors, the positioning accuracy will gradually decrease.
偏振光导航也是一种基于天空信息的导航方法,具有隐蔽性好,误差不随时间积累,不易受到外界干扰的优点。不同于遥远的星光,夜间的偏振光由地球的近天体——月亮产生。因此,由月光形成的天空偏振信息和星光信息之间的夹角会随着载体在地球上观测位置的不同而改变,这一夹角可以直接由偏振传感器和星敏感器测得,不依赖于载体先验姿态信息,因此,通过结合夜间偏振光和星光的信息特点,可实现大气层内夜间环境下不依赖于惯导姿态平台的自主定位方法,在卫星信号失效条件下,仍提供高精度的位置信息。Polarized light navigation is also a navigation method based on sky information. Unlike distant starlight, polarized light at night is produced by Earth's nearest celestial body, the Moon. Therefore, the angle between the sky polarization information formed by the moonlight and the starlight information will change with the observation position of the carrier on the earth. This angle can be directly measured by the polarization sensor and the star sensor, and does not depend on The carrier has prior attitude information. Therefore, by combining the information characteristics of polarized light and starlight at night, an autonomous positioning method that does not rely on the inertial navigation attitude platform in the night environment in the atmosphere can be realized. Under the condition of satellite signal failure, it can still provide high-precision location information.
现有组合定位方法,如论文“一种基于 INS/GPS/CNS的全信息导航滤波算法”利用了GPS的信息,系统抗干扰能力较弱,自主性差;而基于偏振和星光信息的组合定位方法,如已授权的中国发明专利“一种基于偏振/天文辅助的自主导航定位方法(ZL201911250913.8)”利用了惯导系统提供的姿态平台,定位结果会受到惯导精度的限制。Existing combined positioning methods, such as the paper "A Full Information Navigation Filtering Algorithm Based on INS/GPS/CNS" use GPS information, the system has weak anti-interference ability and poor autonomy; while the combined positioning method based on polarization and starlight information , such as the authorized Chinese invention patent "An autonomous navigation and positioning method based on polarization/astronomical assistance (ZL201911250913.8)" using the attitude platform provided by the inertial navigation system, the positioning result will be limited by the inertial navigation accuracy.
发明内容SUMMARY OF THE INVENTION
考虑现有技术存在的问题,本发明提出一种基于夜间月光偏振-星光信息融合的组合定位方法,该方法通过将夜间天空偏振信息和星光信息相结合,解决大气层内无人系统的自主定位问题。Considering the problems existing in the prior art, the present invention proposes a combined positioning method based on nighttime moonlight polarization-starlight information fusion, which solves the problem of autonomous positioning of unmanned systems in the atmosphere by combining nighttime sky polarization information and starlight information .
为达到上述目的,本发明采用的技术方案为:To achieve the above object, the technical scheme adopted in the present invention is:
一种基于夜间月光偏振-星光信息融合的组合定位方法,包括如下步骤:A combined positioning method based on nighttime moonlight polarization-starlight information fusion, comprising the following steps:
(1)利用偏振传感器获取两个不同观测方向上被观测天空点的偏振矢量, ,利用星敏感器获得星光矢量,其中,k表示第k个星光矢量,b表示载体坐标系,由于偏振 矢量,和月亮矢量之间存在垂直关系,因此,获得月亮矢量和星光矢量之间的夹角; (1) Use the polarization sensor to obtain the polarization vector of the observed sky point in two different observation directions , , using the star sensor to obtain the star vector , where k represents the k -th star light vector, and b represents the carrier coordinate system, since the polarization vector , There is a vertical relationship between the moon vector and the moon vector, so the angle between the moon vector and the star vector is obtained ;
(2)通过天体几何位置关系,建立上一步中得到的夹角和由观测者位置O指向 月亮点M的矢量的关系。根据地球系下的星光矢量和夹角,定义矢量的优 化问题,并求出该问题的最优解;其中,所述地球系为e系; (2) Through the geometric position relationship of the celestial body, establish the included angle obtained in the previous step and the vector pointing from the observer position O to the point M of the moon Relationship. According to the starlight vector under the earth system and angle , the definition vector optimization problem and find the optimal solution to the problem ; Wherein, the earth system is e system;
(3)通过上一步得到的最优解,根据地球椭球体方程和以最优解为方向 且过观测者位置O、月亮点M的直线OM的直线方程,计算地球与直线OM的交点的坐标,其中,表示交点在e系下的三维坐标值; (3) The optimal solution obtained by the previous step , according to the Earth ellipsoid equation and the optimal solution is the straight line equation of the straight line OM with the direction and passing through the observer's position O and the moon point M, and calculates the intersection of the earth and the straight line OM coordinate of ,in, Indicates the intersection The three-dimensional coordinate value in the e system;
(4)根据交点的坐标计算观测者位置的经度、纬度 值、。 (4) According to the intersection point coordinate of Calculate the longitude and latitude values of the observer's location , .
进一步地,所述步骤(1)中,所述夹角,表示为: Further, in the step (1), the included angle ,Expressed as:
其中,夹角的取值范围为[0°,180°]。 Among them, the angle The value range of is [0°, 180°].
进一步地,所述步骤(2)中,通过天体几何位置关系,建立e系下的夹角和由观 测者位置O指向月亮点M的矢量的关系如下: Further, in the step (2), the included angle under the e system is established through the geometrical position relationship of the celestial body and the vector pointing from the observer position O to the point M of the moon The relationship is as follows:
其中,为e系下的星光矢量,根据天文年历求取; in, is the starlight vector in the e system, obtained according to the astronomical calendar;
为了求解矢量,定义优化问题为: In order to solve the vector , the optimization problem is defined as:
其中,J为目标函数,矩阵和矩阵的具体表示如下: Among them, J is the objective function, matrix and The specific representation of the matrix is as follows:
在上式中,为当k=1,2,…,n时对应的值,为当k=1,2,…,n时对应的值,分别表示n×3和n ×1维的实数集,将记为,则当拉格朗日乘子满足如下关系式时: In the above formula, is the corresponding when k= 1,2,…,n value, is the corresponding when k= 1,2,…,n value, Representing the set of real numbers of n×3 and n×1 dimensions, respectively, we will marked as , then when the Lagrange multiplier When the following relationship is satisfied:
其中,I为单位矩阵;Among them, I is the identity matrix;
优化问题的最优解如下:The optimal solution to the optimization problem is as follows:
求解方程,并挑选出其中对应目标函数J最小的解,记为,进而得 到优化问题最优解。 Solve the equation , and select the solution with the smallest corresponding objective function J , denoted as , and then obtain the optimal solution of the optimization problem .
进一步地,所述步骤(3)中,所述直线OM的直线方程表示为:Further, in the step (3), the straight line equation of the straight line OM is expressed as:
其中,代表OM直线上的任意点,代表该点的 三维坐标值,代表直线方程的参数,代表月亮位置,根据天文年历求取; in, represents any point on the OM line, represents the three-dimensional coordinate value of the point, the parameters representing the equation of the line, Represents the position of the moon, obtained according to the astronomical calendar;
上式定义了以最优解为方向向量且过月亮位置的直线,将地球椭球方程 与该直线方程联立,求解得到观测者位置,即直线与地球的交点,假设并且,其中,表示月亮位置在e系下的三维坐标值,m,n,p表示最优解在e系下的三维坐标值。那么交点由上述直线方程求出,其中直线方程的参数t计算如下:The above formula defines the optimal solution is the direction vector and passes the position of the moon The straight line of the ellipsoid of the earth is combined with the equation of the straight line, and the position of the observer is obtained by solving it, that is, the intersection of the straight line and the earth , assuming and ,in, Indicates the position of the moon The three-dimensional coordinate value under the e system, m, n, p represent the optimal solution The three-dimensional coordinate value in the e system. then the intersection It is obtained from the above straight line equation, where the parameter t of the straight line equation is calculated as follows:
其中,和分别为椭球长半轴和短半轴,根据地球标准模型获得;上述计算 结果包含两个交点,其中绝对值更小的直线方程的参数t对应的结果为待求的观测者位置, 即交点。 in, and are the semi-major axis and semi-minor axis of the ellipsoid, respectively, and are obtained according to the standard model of the earth; the above calculation results include two intersection points, of which the result corresponding to the parameter t of the linear equation with a smaller absolute value is the position of the observer to be determined, that is, the intersection point .
进一步地,所述步骤(4)中,根据上一步得到的交点坐标 计算观测者位置的经纬度,计算公式为: Further, in the step (4), according to the intersection coordinates obtained in the previous step Calculate the latitude and longitude of the observer's location, the calculation formula is:
其中,e f 为地球椭球偏心率,根据地球标准模型获得;是观测者位置的经 度、纬度。 Among them, e f is the eccentricity of the earth ellipsoid, obtained according to the standard model of the earth; are the longitude and latitude of the observer's location.
本发明与现有技术相比优点在于:Compared with the prior art, the present invention has the following advantages:
(1)本发明与现有基于偏振/星光信息的定位方法相比,不依赖于先验姿态信息,不受惯导精度的限制。(1) Compared with the existing positioning methods based on polarization/starlight information, the present invention does not rely on prior attitude information and is not limited by the precision of inertial navigation.
(2)本发明所设计组合方式在大气层内夜间陌生环境中具有较强的适用性,可作为卫星信号失效条件下的一种有效的自主定位手段。(2) The combination method designed in the present invention has strong applicability in the unfamiliar environment at night in the atmosphere, and can be used as an effective autonomous positioning method under the condition of satellite signal failure.
(3)本发明可用于无人机、无人船、无人车等无人系统的位置获取,提高无人系统在无卫星信号下的自主导航能力。(3) The present invention can be used for position acquisition of unmanned systems such as unmanned aerial vehicles, unmanned ships, and unmanned vehicles, and improves the autonomous navigation capability of unmanned systems without satellite signals.
附图说明Description of drawings
图1为本发明的基于夜间月光偏振-星光信息融合的组合定位方法流程图;Fig. 1 is the flow chart of the combined positioning method based on night moonlight polarization-starlight information fusion of the present invention;
图2为本发明的定位原理示意图。FIG. 2 is a schematic diagram of the positioning principle of the present invention.
具体实施方式Detailed ways
为了使本发明的目的、技术方案及优点更加清楚明白,以下结合附图及实施例,对本发明进行进一步详细说明。应当理解,此处所描述的具体实施例仅仅用以解释本发明,并不用于限定本发明。此外,下面所描述的本发明各个实施方式中所涉及到的技术特征只要彼此之间未构成冲突就可以相互组合。In order to make the objectives, technical solutions and advantages of the present invention clearer, the present invention will be further described in detail below with reference to the accompanying drawings and embodiments. It should be understood that the specific embodiments described herein are only used to explain the present invention, but not to limit the present invention. In addition, the technical features involved in the various embodiments of the present invention described below can be combined with each other as long as they do not conflict with each other.
如图1所示,本发明的基于夜间月光偏振-星光信息融合的组合定位方法的具体实现步骤如下:As shown in Figure 1, the specific implementation steps of the combined positioning method based on nighttime moonlight polarization-starlight information fusion of the present invention are as follows:
步骤1、利用偏振传感器获取两个不同观测方向上被观测天空点的偏振矢量,,利用星敏感器获得星光矢量,其中,k表示第k个星光矢量,b表示载体坐标系,由于 偏振矢量,和月亮矢量之间存在垂直关系,因此,获得月亮矢量和星光矢量之间的 夹角: Step 1. Use the polarization sensor to obtain the polarization vector of the observed sky point in two different observation directions , , using the star sensor to obtain the star vector , where k represents the k -th star light vector, and b represents the carrier coordinate system, since the polarization vector , There is a vertical relationship between the moon vector and the moon vector, so the angle between the moon vector and the star vector is obtained :
(1) (1)
其中,夹角的取值范围为[0°,180°]。 Among them, the angle The value range of is [0°, 180°].
步骤2、通过天体几何位置关系,如图2所示,图中在b系下的表示即为上 述步骤中的,,图中表示星光矢量,其在地球系(e系)和b系下的表示分别为 和,图中E表示地球球心,P it 表示观测者位置的三维坐标;建立e系下夹角和由观测 者位置O指向月亮点M的矢量的关系如下: Step 2. Through the geometric position relationship of the celestial body, as shown in Figure 2, in the figure The representation under the b series is the one in the above steps , , Fig. represents the starlight vector, and its representations in the earth system ( e system) and b system are respectively and , E in the figure represents the center of the earth, P it represents the three-dimensional coordinates of the observer's position; establish the angle under the e system and the vector pointing from the observer position O to the point M of the moon The relationship is as follows:
(2) (2)
其中,为图2中矢量在e系下的表示,为e系下的星光矢量,根据天文 年历求取; in, is the vector in Figure 2 Representation under e -series, is the starlight vector in the e system, obtained according to the astronomical calendar;
为了求解矢量,定义优化问题为: In order to solve the vector , the optimization problem is defined as:
(3) (3)
其中,J为目标函数,矩阵和矩阵的具体表示如下:Among them, J is the objective function, matrix and The specific representation of the matrix is as follows:
在上式中,为当k=1,2,…,n时对应的值,为当k=1,2,…,n时对应的值,分别表示n×3和n ×1维的实数集,将公式(3)二范数展开,并将记为,则这一优化问题可以表示为: In the above formula, is the corresponding when k= 1,2,…,n value, is the corresponding when k= 1,2,…,n value, respectively represent n×3 and n×1-dimensional real number sets, expand the two-norm of formula (3), and put marked as , then this optimization problem can be expressed as:
(4) (4)
该优化问题的最优性条件如下:The optimality conditions for this optimization problem are as follows:
(5) (5)
其中,表示0向量,维度为3×1,I为单位矩阵。则当拉格朗日乘子满足如下 关系式时: in, Represents a 0 vector with a dimension of 3×1, and I is the identity matrix. then when the Lagrange multiplier When the following relationship is satisfied:
(6) (6)
优化问题的最优解如下:The optimal solution to the optimization problem is as follows:
(7) (7)
为了求解作为未知数的拉格朗日乘子,令矩阵以及,P可以分解为,其中为正交矩阵,表示3 ×3的实数集,是以矩阵P的特征值为对角线元素的对角阵。进一步,将的表示代入公式(6),可将转换为: To solve for Lagrange multipliers as unknowns , let the matrix as well as , P can be decomposed into ,in is an orthogonal matrix, represents the set of 3 × 3 real numbers, is the eigenvalue of the matrix P is a diagonal matrix of diagonal elements. Further, will Substitute the representation of , into formula (6), the translates to:
(8) (8)
其中,代表由Q·q计算得到的向量的第个元素。 in, represents the th elements.
进一步,求解一元方程,并挑选出其中对应目标函数J最小的解,记 为。其中,目标函数J和的关系可以由公式(3)和公式(7)化简得到,表示为: Further, solve the one-variable equation , and select the solution with the smallest corresponding objective function J , denoted as . Among them, the objective function J and The relationship of can be simplified by formula (3) and formula (7), expressed as:
(9) (9)
其中,代表由U·B计算得到的向量的第个元素。为对A进行SVD 分解得到的正交矩阵。将代入公式(7),即可得到优化问题最优解。 in, represents the first digit of the vector calculated by U · B elements. is the orthogonal matrix obtained by SVD decomposition of A. Will Substituting into formula (7), the optimal solution of the optimization problem can be obtained .
步骤3、通过上一步得到的,计算地球与以为方向且过月亮点M的直线OM 的交点,OM的直线方程表示为: Step 3, obtained through the previous step , calculate the earth with the is the intersection point of the straight line OM with the direction and passing the moon point M, the straight line equation of OM is expressed as:
(10) (10)
其中,代表OM直线上的任意点,代表该点的 三维坐标值,代表直线方程的参数,代表月亮位置,可以根据天文年历求取; in, represents any point on the OM line, represents the three-dimensional coordinate value of the point, the parameters representing the equation of the line, Represents the position of the moon, which can be obtained according to the astronomical calendar;
上式定义了以最优解为方向向量且过月亮位置的直线,为求该直线与地 球的交点,需表示出地球方程,地球椭球体的方程描述为: The above formula defines the optimal solution is the direction vector and passes the position of the moon In order to find the intersection of the line and the earth, the earth equation needs to be expressed. The equation of the earth ellipsoid is described as:
(11) (11)
其中,x,y,z代表椭球上任意一点的三维坐标值,和分别为椭球长半轴和 短半轴,根据地球标准模型获得;将上面两式联立,求解得到观测者位置的三维坐标,即直 线与地球的交点的三维坐标,对应图2中在e系下的表示,假设并且,其中,表示月亮位置在e系下的三维坐标值,m,n,p表示最优解在e系下的三维坐标值;那么的坐标 的计算公式如公式(10),直线方程的参数t计算如下:Among them, x, y, z represent the three-dimensional coordinate value of any point on the ellipsoid, and are the semi-major axis and semi-minor axis of the ellipsoid, respectively, obtained according to the standard model of the earth; by combining the above two equations, the three-dimensional coordinates of the observer's position are obtained, that is, the intersection of the line and the earth The three-dimensional coordinates of , corresponding to Fig. 2 Representation under the e -series, assuming and ,in, Indicates the position of the moon The three-dimensional coordinate value under the e system, m, n, p represent the optimal solution The three-dimensional coordinate value in the e system; then The calculation formula of the coordinates of , is as formula (10), and the parameter t of the straight line equation is calculated as follows:
(12) (12)
上述计算结果包含两个交点,其中绝对值更小的t对应的结果为待求的观测者位 置,即交点的三维坐标。 The above calculation result contains two intersection points, of which the result corresponding to t with a smaller absolute value is the position of the observer to be found, that is, the intersection point three-dimensional coordinates.
步骤4、根据上一步得到的交点坐标,其中,表示在e系下的三维坐标值,计算观测者位置的经纬度,计算公式为: Step 4. According to the intersection coordinates obtained in the previous step ,in, express The three-dimensional coordinate value under the e system, calculate the longitude and latitude of the observer's position, and the calculation formula is:
(13) (13)
其中,e f 为地球椭球偏心率,根据地球标准模型获得;、是观测者位置的经度、 纬度。 Among them, e f is the eccentricity of the earth ellipsoid, obtained according to the standard model of the earth; , are the longitude and latitude of the observer's location.
本发明说明书中未作详细描述的内容属于本领域专业技术人员的公知技术。本领域的技术人员容易理解,以上所述仅为本发明的较佳实施例而已,并不用以限制本发明,凡在本发明的精神和原则之内所作的任何修改、等同替换和改进等,均应包含在本发明的保护范围之内。The content not described in detail in the specification of the present invention belongs to the well-known technology of those skilled in the art. Those skilled in the art can easily understand that the above are only preferred embodiments of the present invention, and are not intended to limit the present invention. Any modifications, equivalent replacements and improvements made within the spirit and principles of the present invention, etc., All should be included within the protection scope of the present invention.
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